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Authors: Richard J. Mathar
The Eggenberger-Polya urn process starts with an urn that contains balls of two colors. At each step a ball in the urn is randomly chosen and a ball of the same color added to the urn. The probabilities of finding specified numbers of balls of the two colors later on can be visualized as a non-isotropic walk of U(p) and R(ight) steps on a square lattice. We discuss some numerical aspects of the probability that a ratio of the ball numbers of the two colors reappears later on during the process.
Comments: 14 Pages.
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[v1] 2025-02-14 18:48:25
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